If X is uniformly distributed over [-1, 2], find (i) the cumulative distribution function of Yı = |X|. (ii) Find the probability density function of Y2 = e* . %3D

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If X is uniformly distributed over [ -1, 2], find () the cumulative distribution function of Y1 = |X. (1) Find the probability density function of Y =ex

3.
If X is uniformly distributed over [-1, 2], find
(i) the cumulative distribution function of Y1 = |X|.
(ii) Find the probability density function of Y2 = e* .
Transcribed Image Text:3. If X is uniformly distributed over [-1, 2], find (i) the cumulative distribution function of Y1 = |X|. (ii) Find the probability density function of Y2 = e* .
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